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20182026
most citedD3M: A deep domain decomposition method for partial differential equations

135 citations · 214 across the 16 of their papers we have counts for

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6 papers · 1 filter

stat.ML2025

Estimating Committor Functions via Deep Adaptive Sampling on Rare Transition Paths

Yueyang Wang, Kejun Tang, Xili Wang +3

The committor functions are central to investigating rare but important events in molecular simulations. It is known that computing the committor function suffers from the curse of…

stat.ML2023★ 5 cited

Adversarial Adaptive Sampling: Unify PINN and Optimal Transport for the Approximation of PDEs

Kejun Tang, Jiayu Zhai, Xiaoliang Wan +1

Solving partial differential equations (PDEs) is a central task in scientific computing. Recently, neural network approximation of PDEs has received increasing attention due to its…

stat.ML2023★ 1 cited

Dimension-reduced KRnet maps for high-dimensional Bayesian inverse problems

Yani Feng, Kejun Tang, Xiaoliang Wan +1

We present a dimension-reduced KRnet map approach (DR-KRnet) for high-dimensional Bayesian inverse problems, which is based on an explicit construction of a map that pushes forward…

stat.ML2021★ 1 cited

Augmented KRnet for density estimation and approximation

Xiaoliang Wan, Kejun Tang

In this work, we have proposed augmented KRnets including both discrete and continuous models. One difficulty in flow-based generative modeling is to maintain the invertibility of…

stat.ML2021★ 51 cited

Adaptive deep density approximation for Fokker-Planck equations

Kejun Tang, Xiaoliang Wan, Qifeng Liao

In this paper we present an adaptive deep density approximation strategy based on KRnet (ADDA-KR) for solving the steady-state Fokker-Planck (F-P) equations. F-P equations are usua…

stat.ML2020

Tensor Train Random Projection

Yani Feng, Kejun Tang, Lianxing He +2

This work proposes a novel tensor train random projection (TTRP) method for dimension reduction, where pairwise distances can be approximately preserved. Our TTRP is systematically…